Logistic growth: No population of any species in nature has at its disposal unlimited resources to permit exponential growth. This leads to competition between individuals for limited resources. Eventually, the 'fittest' individual will survive and reproduce. The governments of many countries have also realised this fact and introduced various restraints with a view to limit human population growth. In nature, a given habitat has enough resources to support a maximum possible number, beyond which no further growth is possible. Let us call this limit as nature's carrying capacity (K) for that species in that habitat.
NTA tests carrying capacity (K) as the maximum population size that a habitat can sustain indefinitely with available resources. Students commonly confuse carrying capacity with population size at any random time—K is specifically the upper limit, not the current population. The key trap: thinking carrying capacity changes with the population; it's actually a fixed property of the habitat based on resource availability. Remember: K represents equilibrium or plateau in the S-shaped logistic growth curve. When population exceeds K, death rate increases and birth rate decreases, pulling the population back toward K. This concept directly relates to real-world population regulation tested frequently in competition and natural selection contexts.
The equation of Verhulst-Pearl logistic growth is shown below. From this equation, K indicates:
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